2. One of the strengths of numerical methods is their ability to handle complex boundary conditions. In the sketch, the boundary condition changes from specified heat flux qs"(into the domain) to convection, at the location of the node (m, n). Write the steady-state, two-dimensional finite difference equation at this node. Δ.Χ m, n h, T∞ Ay

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Chapter4: Numerical Analysis Of Heat Conduction
Section: Chapter Questions
Problem 4.21P
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2. One of the strengths of numerical methods is their ability to handle complex boundary conditions.
In the sketch, the boundary condition changes from specified heat flux qs"(into the domain) to
convection, at the location of the node (m, n). Write the steady-state, two-dimensional finite
difference equation at this node.
Δ.Χ
m, n
h, T∞
Ay
Transcribed Image Text:2. One of the strengths of numerical methods is their ability to handle complex boundary conditions. In the sketch, the boundary condition changes from specified heat flux qs"(into the domain) to convection, at the location of the node (m, n). Write the steady-state, two-dimensional finite difference equation at this node. Δ.Χ m, n h, T∞ Ay
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